look on photo.
help pls​

The person who will be at Keller Fields for the 24th game of the season would be both Karina and Manny.

Karina plays at Keller Fields every other game, so she will play there 12 times in 24 games as seen :

= 24 / 2

= 12 times

This includes the 24th game because 24 is a multiple of two.

Manny plays at Keller Fields every three games, so he will play there 8 times in 24 games :

= 24 / 3

= 8 times

This also includes 24th game as 24 is a multiple of 3 . Both Manny and Karina will therefore play on the 24th game at Keller Fields.

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Answer:

it's only 2pi/B because the period of sin and cos is 2pi. If we were dealing with tan it'd be pi/B, since the period of tan is just pi.

Answer:

The value of the number is either 1 or -10/3

Step-by-step explanation:

If the same number is added to triple the square of a number seven times, the result is 10. What is that number?

Let the number = x

Therefore, we have;

3·x² + 7·x = 10

Therefore, we have;

3·x² + 7·x - 10 = 0

Dividing by 3 gives;

x² + 7/3·x - 10/3 = 0

Factorizing gives;

(x - 1)·(x + 10/3) = 0

x = 1 or -10/3

The number is either 1 or -10/3.

Given that you are in the 88th percentile for GPA, there are 72 students that have a GPA greater than or equal to yours.

Percentile refers to the measure used to indicate the value below which a certain percentage of data lies.

If a data is said to be in the nth percentile, this means that n% of the data in the distribution are equal to or lower than that data.

If you are in the 88th percentile, then 88% of all the 600 students have a GPA equal or lower than yours.

88% of 600 = 0.88(600) = 528

students that have a GPA greater than or equal to yours = 600 - 528

students that have a GPA greater than or equal to yours = 72

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Pi is a Greek number that plagues mathematics, physics, and circles to the point where pi-fatigue is actually a thing. Pi is an infinite number, however it will henceforth only be written as 3.14159.

I have two solutions to your problem.

The first, and probably less appealing answer, but most used everywhere, would be to use a calculator.

But if you find yourself without a calculator at the ready, I hope you’re prepared to math quite dubiously.

Finding the square power, inverse of a radical, or whatever is multiplied by itself to equal 3.14159, is the second step. We must start someplace to start our attempt, and that place is 3.14159. Since 1 squared equals 1 and 2 squared equals 4, our result, expressed in decimal form, is larger than 1 but less than 2. After that, we just start divising and multiplying the decimals again until we have calculated the square root of pi.

TL;DR

1.7724531 is the approximate square root of pi.

Answer:

1.77245385091

Step-by-step explanation:

Answer: 306x + 60x

Step-by-step explanation:

simple maths

The percentages for this problem are given as follows:

A percentage is calculated as the division of the number of desired outcomes by the number of total outcomes, multiplied by 100%.

Of the 230 part-time workers, 70 prefer tomato soup, hence the percentage is given as follows:

70/230 x 100% = 30.4%.

Of the 270 full time workers, 55 prefer mushroom soup, hence the percentage is given as follows:

55/270 x 100% = 20.4%.

Of the 100 workers preferring chicken soup, 35 are part time workers, hence the percentage is calculated as follows:

35/100 x 100% = 35%.

Of the 110 workers preferring lentil soup, 25 are full time workers, hence the percentage is calculated as follows:

25/110 x 100% = 22.7%.

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Answer:

the answer is 16 im pretty sure

Step-by-step explanation: hope this helps :)

To determine the quadrant in which u/2 lies, we need to first find the quadrant where u lies. Given that tan(u) = -3/4 and 3/2 < u < 2, u is in the third quadrant. Now, to find the quadrant of u/2, we can divide the bounds by 2:

(3/2)/2 < u/2 < 2/2
3/4 < u/2 < 1

These conditions indicate that u/2 lies in the first quadrant.

Given conditions are :tan(u) = -3/4, 3/2 < u < 2We need to determine the quadrant in which u/2 lies.Tan is negative in 2nd and 4th quadrants. So, angle lies in either 2nd or 4th quadrants as 3/2 < u < 2 (i.e., second quadrant).But if angle lies in second quadrant then u/2 would lie in third quadrant, which is not possible. Therefore, angle lies in 4th quadrant. Hence, angle u = tan⁻¹(-3/4) ≈ -36.87°So, u/2 = -36.87/2 ≈ -18.43°The quadrant in which u/2 lies is the fourth quadrant.

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                            "Complete questions"

Use the given conditions. tan(u) = -3/4, 3π/2 < U <2n (a) Determine the quadrant in which u/2 lies. Quadrant I Quadrant II Quadrant III Quadrant IV Nice! (b) Find the exact values .

Greetings!

Answer:

5 +1x

Step-by-step explanation:

5 + 1x

The 5 dollars is for the entry fee because you going to pay that no matter what, Ten it's 1 dollar per ride so it would be 1 x (x repersenting the number of rides)

Answer:

5+1x=

Step-by-step explanation:

you paid 5 dollars for the entry and its one dollar per a ride so you would multiply 1 by how many rides and add by the 5 dollars and you will get the total amount you spend  

The surface area of the triangular prism is 96 feet squared.

The figure above is a triangular prism. The surface area of the triangular base prism can be found as follows:

Hence,

surface area of the triangular base prism = (a + b + c)l + bh

where

Therefore,

surface area of the triangular base prism = (3 + 4 + 5)7 + (4 × 3)

surface area of the triangular base prism = (12)7 + 12

surface area of the triangular base prism = 84 + 12

surface area of the triangular base prism = 96 ft²

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By answering the presented question, we may conclude that The resulting true inequality is: 25 ≤ 27.

In mathematics, an inequality is a non-equal connection between two of a expressions or values. As a result, imbalance leads to inequity. In mathematics, an inequality connects two values that are not equal. Inequality is not the same as equality. When two values are not equal, the not equal symbol is typically used (). Various disparities, no matter how little or huge, are utilised to contrast values. Many basic inequalities may be solved by altering the two sides until just the variables remain. Yet, a lot of factors contribute to inequality: Negative values are split or added on both sides. Exchange left and right.

inequality: -125 ≥ -135

-125 ÷ -5 ≤ -135 ÷ -5

25 ≤ 27

The resulting true inequality is: 25 ≤ 27.

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Answer:

B :) (im sure btw)

Step-by-step explanation:

Answer:

9.93 calories

Step-by-step explanation:

If 596 calories = 1h

then ?? calories =1m

since 1h=60 min

>>( 1/60)×596

=9.93 calories

The sum of the infinite geometric series –288 –216 –144 –72 is -1152.

The sum of an infinite number of terms having a constant ratio between successive terms is called as infinite geometric series.

Given series, -288, -216, -144, -72, ...

The sum of the infinite geometric series can be calculated as:

Sum = \(\dfrac{a}{1 -r}\)

Here, 'a' is the first term of the series and 'r' is the common ratio.

a = -288

The common difference can be calculated as:

r = \(\dfrac{(-216)}{(-288)}\)

= \(\dfrac{3}{4}\)

Substitute the values in the sum formula:

Sum = \(\dfrac{-288}{1 - \dfrac{3}{4}}\)

It can be simplified as:

Sum =  -288 \(\times\) 4

             = -1152

So, the sum of the infinite geometric series is -1152.

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Answer:

208/325

0.64

Step-by-step explanation:

Write the fraction as the number that voted on top of the number of total freshmen

For the decimal, divide 208 by 325. (This also gives you the decimal)

Answer:

The inverse f-1(x) = ( x + 10)/2.

Step-by-step explanation:

f(x) = 2x - 10

Find x in terms of f(x):

2x = f(x) + 10

x = (f(x) + 10))/ 2

Replace x by the inverse f-1(x) and f(x) by x:

f-1(x) = (x + 10)/2.

18 root

2

Step-by-step explanation:

In this question imagine there is no y

It will be 10 root2 +5 root2 +3 root 2 it will be 18 root 2

Answer:

Step-by-step explanation:

Hyhh

( ) In the same OSM, all pages must have the same size. - False

( ) In the same OSM, all segments must have the same size. - False

( ) Internal fragmentation is a problem of paging. - True

( ) External fragmentation is a problem of segmentation. - True

( ) Paging and segmentation cannot co-exist in the same OSM - False

In an Operating System Memory (OSM), all pages do not have to have the same size. Pages can have different sizes depending on the system's memory management scheme, such as demand paging or memory segmentation.

Similarly, segments in the same OSM do not have to have the same size. Segmentation allows for variable-sized memory segments based on program requirements.

Internal fragmentation refers to wasted memory within a single memory block due to allocation granularity. It is typically associated with paging, where fixed-size pages can lead to inefficient memory utilization.

External fragmentation refers to unallocated or unusable memory scattered throughout the system. It is more commonly associated with memory segmentation, where varying sizes of memory segments can result in fragmented memory space.

Paging and segmentation can coexist in the same OSM. Many operating systems use a combination of both techniques, known as segmented paging or hybrid memory management, to leverage the advantages of each method and optimize memory allocation.

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The letter X shown in the above figure has Point symmetry only. Point symmetry is a kind of symmetry that happens when an object or shape has an exact reflection across a particular point.

This is often known as reflectional symmetry. An object is said to have point symmetry if it appears to be the same when it is rotated 180 degrees around a central point. The figure of letter X shown in the question has a point symmetry only. A letter X has a point symmetry because the two diagonals of X divide the letter into four parts, which can be divided into two mirror-image pairs.

Thus, when an X is rotated 180 degrees around the point where the diagonals meet, the X looks precisely the same. The letter X does not have line symmetry because the two diagonals divide the letter into four distinct segments that are not mirror images of each other.

Therefore, line symmetry is not present in the letter X. Hence, the correct answer is 2. Point Symmetry only.

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The upper bound of the 95% confidence interval for the average age in the U.S. is 48.29 years.

To determine the upper bound of the 95% confidence interval for the average age in the U.S., we can use the sample data from the survey. The sample size is 1072 people, randomly selected from the U.S. population, with a minimum age of 12. By calculating the average age of the respondents, we can estimate the average age of the entire U.S. population.

Using the given information that the average age of the respondents is 43.56 years, and assuming that the sample is representative of the population, we can calculate the standard error. The standard error measures the variability of the sample mean and indicates how much the sample mean might deviate from the population mean.

Using statistical methods, we can calculate the standard error and construct a confidence interval around the sample mean. The upper bound of the 95% confidence interval represents the highest plausible value for the population average age based on the sample data.

Therefore, based on the provided information and calculations, the upper bound of the 95% confidence interval for the average age in the U.S. is 48.29 years.

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Answer:

No

Step-by-step explanation:

If (x - h) is a factor of f(x) then f(h) = 0

Here

f(x) = 2\(x^{4}\) - 3x³ + 4x² + x + 2 and

if divisor (x - 2) is a factor the f(2) = 0

f(2) = 2\((2)^{4}\) - 3(2)³ + 4(2)² + 2 + 2

     = 2(16) - 3(8) + 4(4) + 4

    = 32 - 24 + 16 + 4

    = 28 ≠ 0

Then (x - 2) is not a factor of the polynomial

Answer:

420 + 15 = 435

360 + 45 = 405

435 - 405 = 30.

30 minutes less sunlight

Step-by-step explanation:

Answer:

The east side gets 30 minutes less sunlight.

Step-by-step explanation:

To find the answer we have to subtract 6 hours 45 minutes from 7 hours 15 minutes. As we see that 15 is less than 45, we turn 7 hours 15 minutes to 6 hours 75 minutes, and now we can subtract. 6 hours 75 minutes - 6 hours 45 minutes = 30 minutes. Now, we see that the answer is 30 minutes less sunlight.

Given the angles in the trapezoid:

• 36 degrees

• 113 degrees

Let's find the values of a and b.

In a trapezoid, the angles on the same side of one transversal are supplementary angles and supplementary angles sum up to 180 degrees.

Hence, we have:

a° + 36° = 180°

b° + 113 = 180°

Now, let's solve for a and b.

a° + 36° = 180°

Subtract 36° from both sides:

a° + 36° - 36° = 180 - 36°

a° = 144°

b° + 113° = 180°

Subtract 113 from both sides:

b° + 113° - 113° = 180° - 113°

b = 67°

Therefore, the values of a and b are:

a = 144

b = 67

ANSWER:

• a = 144

• b = 67

9514 1404 393

Answer:

  A.  105°

Step-by-step explanation:

The external angle at Z is the supplement of the internal angle at W.

  Z = 180° -75° = 105°

  ∠XZY = 105°

The three cube roots of $-216i$ in rectangular form are:

$$3\sqrt{3} - 3i,\quad 3i\sqrt{3} + 3,\quad -3\sqrt{3} - 3i$$

The cube roots of $-216i$ can be found as follows:

First, we need to find the magnitude and argument of $-216i$. The magnitude is $|{-216i}| = 216$, and the argument is $\arg(-216i) = -\frac{\pi}{2}$.

Next, we can use the formula for finding the cube roots of a complex number in polar form:

$$z^{1/3} = \sqrt[3]{|z|},e^{i\theta/3}$$

Plugging in the values for $-216i$, we get:

$$\sqrt[3]{216},e^{-i\pi/6} = 6,e^{-i\pi/6} = 3\sqrt{3} - 3i$$

To find the other two cube roots, we need to add multiples of $2\pi/3$ to the argument. Adding $2\pi/3$ gives:

$$\sqrt[3]{216},e^{i\pi/2} e^{i\pi/6} = 6,e^{i\pi/2} e^{i\pi/6} = 3i\sqrt{3} + 3$$

Adding another $2\pi/3$ gives:

$$\sqrt[3]{216},e^{5i\pi/6} = 6,e^{5i\pi/6} = -3\sqrt{3} - 3i$$

Therefore, the three cube roots of $-216i$ in rectangular form are:

$$3\sqrt{3} - 3i,\quad 3i\sqrt{3} + 3,\quad -3\sqrt{3} - 3i$$

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2x + 5 = 17

2x = 17 -5

2x = 12

x = 12/2

x = 6

HAPPY TO HELP

Answer:

Step-by-step explanation:

2x+5=17

2x+5-5=17-5

2x=12

x=12/2 (Divide 12 by 2)

x=6

Hope it helps!

:D